Here, in above question we need to deduce the group for above combination
(a)"C_3+ i" ,
here this represent Element E(C3) and i represent inversion and it belongs to point group.
(b) "C_{3v} +i"
this represents frequent in which 3 vertical planes are present with v represent the vertical axis
(c) "C_{5v} + \\sigma_h"
It lies in point group "C_{nh}"
(d)"D.S_6 -i"
this represent point group "S_n"
(e)"T_d+i" this represents the Cubic groups "T_d"
(f) "C_3 + S_6" this represents summation of "C_n and S_n" group
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